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Theorem 3: If is God-like, then being God-like is an essential property of . Definition 3: An object x {\displaystyle x} "exists necessarily" if each of its essential properties φ {\displaystyle \varphi } applies, in each possible world, to some object y {\displaystyle y} .
The application is a defense of Christianity stating that "If God does not exist, the Atheist loses little by believing in him and gains little by not believing. If God does exist, the Atheist gains eternal life by believing and loses an infinite good by not believing". [3] The atheist's wager has been proposed as a counterargument to Pascal's ...
In Why There Almost Certainly Is a God: Doubting Dawkins, philosopher Keith Ward claims that Dawkins mis-stated the five ways, and thus responds with a straw man. For example, for the fifth Way, Dawkins places it in the same position for his criticism as the watchmaker analogy, when in fact, according to Ward, they are vastly different ...
The fourth proof is also applied to the argument from desire for the existence of God. Because "more and less are predicated of different goods," if there is a natural appetite for the universal good in the things of nature, and good is not in the mind but in things, there must be a universal or most perfect good. [16]
The Miracle of Theism: Arguments For and Against the Existence of God. Oxford University Press. ISBN 978-0-19-824682-4. Martin, Michael (1990). Atheism: A Philosophical Justification. Temple University Press. ISBN 978-0-87722-943-8. Reichenbach, Bruce (2004). "Cosmological Argument: The Causal Principle and Quantum Physics".
God's algorithm is a notion originating in discussions of ways to solve the Rubik's Cube puzzle, [1] but which can also be applied to other combinatorial puzzles and mathematical games. [2] It refers to any algorithm which produces a solution having the fewest possible moves (i.e., the solver should not require any more than this number).
1/3–2/3 conjecture: order theory: n/a: 70 abc conjecture: number theory: ⇔Granville–Langevin conjecture, Vojta's conjecture in dimension 1 ⇒Erdős–Woods conjecture, Fermat–Catalan conjecture Formulated by David Masser and Joseph Oesterlé. [1] Proof claimed in 2012 by Shinichi Mochizuki: n/a: 2440 Agoh–Giuga conjecture: number theory
The fifth of Thomas Aquinas' proofs of God's existence was based on teleology. Thomas Aquinas (1225–1274), whose writings became widely accepted within Catholic western Europe, was heavily influenced by Aristotle, Averroes, and other Islamic and Jewish philosophers. He presented a teleological argument in his Summa Theologica.